According to the principle of conservation of linear momentum, if the external force acting on the system is zero, the linear momentum of the system will remain conserved. It means if the centre of mass of a system is initially at rest, it will remain at rest in the absence of external force, that is, the displacement of centre of mass will be zero

Two blocks of masses ‘ ’ and ‘ ’ are placed as shown in Fig. There is no friction anywhere. A spring of force constant ‘ ’ is attached to the bigger block. Mass ‘ ’ is kept in touch with the spring but not attached to it. ‘ ’ and ‘ ’ are two supports attached to ‘ ’. Now  is moved towards left so that spring is compressed by distance ‘ ’ and then the system is released from rest

Find the relative velocity of the blocks after ‘ ’ leaves contact with the spring
a)		b)		c)		d)	None of these

Question ID - 101221 | SaraNextGen Top Answer

According to the principle of conservation of linear momentum, if the external force acting on the system is zero, the linear momentum of the system will remain conserved. It means if the centre of mass of a system is initially at rest, it will remain at rest in the absence of external force, that is, the displacement of centre of mass will be zero

Two blocks of masses ‘ ’ and ‘ ’ are placed as shown in Fig. There is no friction anywhere. A spring of force constant ‘ ’ is attached to the bigger block. Mass ‘ ’ is kept in touch with the spring but not attached to it. ‘ ’ and ‘ ’ are two supports attached to ‘ ’. Now  is moved towards left so that spring is compressed by distance ‘ ’ and then the system is released from rest

Find the relative velocity of the blocks after ‘ ’ leaves contact with the spring
a)		b)		c)		d)	None of these